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Citation:
In-Kwon Lee, Myung-Soo Kim, and Gershon Elber, "The Minkowski Sum of 2D Curved Objects", In Proceedings of Israel-Korea Bi-National Conference on New Themes in Computerized Geometrical Modeling 1998, pp. 155-164, Tel-Aviv, Israel, Feb., 1998, Feburary 1998
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Abstract:
The Minkowski sum of two planar objects is closely related to the convolution curve of the object boundary curves. That is, the convolution curve is a superset of the Minkowski sum boundary. By eliminating all redundant parts in the convolution curve, one can generate the Minkowski sum boundary. This paper discusses various important issues in the boundary construction of the Minkowski sum.
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